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The relation is a function containing two ordered pairs. Reversing

Which of the following relations has this characteristic:The relation is a function containing two ordered pairs. Reversing the
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2. asked by Kara
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Which of the following relations has this characteristic:The relation is a function containing two ordered pairs. Reversing the
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The relation is a function containing two ordered pairs. Reversing the components in each ordered pair results in a relation
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The relation is a function containing two ordered pairs. Reversing the components in each ordered pair results in what relation
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The relation is a function containing two ordered pairs. Reversing the components in each ordered pair results in a relation
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Determine whether the following relation is a function. (1 point) Responses It is a function because the ordered pairs all have
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If a set of ordered pairs is a function, are the ordered pairs also a relation? (Also, please explain why)
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2. asked by K
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a relation is defined by the function y = z +2, where z is a member of { 1,2,3,}1. find the range 2.express this relation as a
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Let the set of ordered pairs (x, y)= {(1, 2), (2, 4), (1, 3), (3, 4)} is a relation between x andy. Then the relation: A. is a
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Question #4 - Is this relation a function?Given the ordered pairs below, is this relation a function? Describe why or why not.
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